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Topology Optimization of Continuum Structures under Buckling and Displacement Constraints

机译:屈曲和位移约束下连续结构的拓扑优化

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In this paper, the topology optimization model for the continuum structure was constructed. The model had the minimized weight as the objective function subjected to the buckling constraints and displacement constraints. Based on the Taylor expansion and the filtering function, the objective function and the constraints were approximately expressed as an explicit function. The optimization model was translated into a dual programming and solved by the sequence second-order programming. All the corresponding numerical procedures are developed by the PCL toolkit in the MSC. Patran/Nastran software platform. Numerical examples show that this method can solve the topology optimization problem of continuum structures with the buckling and displacement constraints efficiently and give more reasonable structural topologies.
机译:在本文中,构建了连续体结构的拓扑优化模型。该模型具有最小化的重量,因为目标函数受到屈曲约束和位移约束。基于泰勒膨胀和滤波功​​能,目标函数和约束大致表示为明确的功能。优化模型被翻译成双程编程并由序列二阶编程解决。所有相应的数值程序都由MSC中的PCL工具包开发。 Patran / Nastran软件平台。数值例子表明,该方法可以通过有效地解决连续结构的连续结构的拓扑优化问题,并提供更合理的结构拓扑结构。

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